@lakens Your discussion of #pvalues is really a bit odd. "Just calculate a number that has no real interpretation, and then interpret it cautiously."* That's bogus.

Importantly, you missed the opportunity to making the point that, relatively, your p-values do have an interpretation: If you order your effects by p-value from low to high, the top of this list contains better candidates for a future study than the bottom.

*these are my words paraphrasing/interpreting Daniel Lakens

@DePemig Why are you actively misciting me? Do you feel that is a productive way to have a scientific conversation? Can you rewrite your previous tweet, but include only direct quotes from my actual writing? Then I can engage. Now it would be a waste of my time.
@lakens Sorry, it was a bit of a sloppy response. I'll correct so you understand what I mean.
@DePemig That is a very positive response. Please understand I get dozens of messages about my work a day from people I do not know. I prefer it if any engagement is of sufficient quality. I am very calm, you might just not be used to very direct feedback on the quality of your writing.
@lakens OK: First, I did indeed miss one crucial line in your text: "Indeed, a lower p-value will be correlated with a higher probability that there is a true effect" I stand corrected, I should have seen that before writing my slightly angry response.
@lakens Second: you do know me :)

@lakens third: Although I missed your point, the gist of what I say is still a valid critique, I believe:
You write the line mentioned above as a sidenote explaining why "testing" is not warranted.* I think this is the only thing for which a p-value (or whatever monotonic test statistic) is useful in an exploratory analysis.

*by the way: you don't mention that the p-value has no absolute interpretation here, which I think is quite crucial. For that, your "not warranted" is not clear enough

@lakens So, I would shorten your section "exploratory testing" to: "Exploratory testing is a contradiction. You can, however, calculate a p-value to order your observed effects by probability of representing a true effect."

Could you agree with that?

@DePemig no, I could not agree with it vecause of Lindley's paradox. Not all hypotheses we explore have the same H1, effect sizes differ, so we can not rank order the p-values. This is the time where you will again say you missed this and I was right. That is ok. But this is why we recommend Bayes factors. Which, given how much I dislike those, is saying something.
@DePemig sorry, but I really do not. And I know your full name. I do not think we have ever met, or talked. If *know* means I have read your paper on blind analysis and liked it, then, I guess I know thousands of scientists.
@DePemig this us a bit my life. People feel they want to criticize me, but then my work is always of such high quality that they end up having to admit they missed something. I have gotten used to it.
@DePemig I will help you a little bit to find what we actually write, which is the exact opposite of what you say:
@DePemig I personally thought the words 'not warranted' were pretty clear in this paragraph, and difficult to misinterpret. But thanks for proving me wrong, I guess?
@lakens OK, if you can't wait for my edits, I will stop doing that and reply here. Man, calm down please.